a Why does margin of error have no relevance for confidence interval estimates of a or a b What is wrong with expressing the confidence interval of 6 6 bpm 14 bpm as 10 3 bpm 3 7 bpm a Choose the correct answer below possible test OA Unlike confidence interval estimates of p or , confidence interval estimates of or o are created using a distribution that is symmetric, so there is no E as in confidence interval estimates of p or c OB Unlike confidence interval estimates of p or , confidence interval estimates of a or o are not created using a distribution that is symmetric, so there is no E as in confidence interval estimates of p or C Like confidence interval estimates of p or , confidence interval estimates of or o are created using a distribution that is symmetric, so there is no E as in confidence interval estimate of p or p OD Like confidence interval estimates of p or , confidence interval estimates of a or o are not created using a distribution that is symmetric, so there is no tE as in confidence interval estimates of p or b Choose the correct answer below OA Expressing the interval as 10 3 bpm 3 7 bpm is misleading because it is larger than the actual interval of 6 6 bpm 14 B Expressing the interval as 10 3 bpm 3 7 bpm is misleading because it is smaller than the actual interval of 6 6 bpm 14 OC Expressing the interval as 10 3 bpm 3 7 bpm is misleading because it implies that point estimate for a is s 3 7 bpm, which is not true OD Expressing the interval as 10 3 bpm 3 7 bpm is misleading because it implies that point estimate for o is s 10 3 bpm, which is not true

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a. Why does margin of error have no relevance for confidence interval estimates of a or a? b. What is wrong with expressing the

a. Why does "margin of error" have no relevance for confidence interval estimates of a or a? b. What is wrong with expressing the confidence interval of 6.6 bpm <

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